Signs Used in Algebra

Write an algebraic equation for the given statement using numbers, literals and arithmetic operators:

Ten times the product of two numbers is equal to $120$.

Write an algebraic equation for the given statement using numbers, literals and arithmetic operators:

Write an algebraic equation for the given statement using numbers, literals and arithmetic operators:

Write an algebraic equation for the given statement using numbers, literals and arithmetic operators:

The difference between $x$ and $y$ is equal to $10$.

Write the algebraic expression for the following;

Thrice the product of $l$ and $m$ divided by $n$

Write the algebraic expression for the following;

Three upon $p$ plus five upon $q$

Write the algebraic expression for the following;

$x$ is increased by $y$

Write the algebraic expression for the following;

The product of seven, $a$ and $b$

Write the algebraic expression for the following;

Eight is decreased from $y$

Write the algebraic expression for the following;

Nine times $x$ plus four times $y$

Write the algebraic expression for the following;

$a$ divided by $b$

Write the algebraic expression for the following;

Two times $y$

Write the algebraic expression for the following;

$x$ raised to the power $5$

Write the algebraic expression for the following;

Six plus $x$

One table cost $₹x$ and one chair cost $₹y$. What is the cost of such $4$ tables and $5$ chairs.

Ravi gets $50$ marks in English and $x$ marks in Hindi. Calculate the total marks of two subjects?

Think of a number. Multiply it by $8$ and add $7$ to the result. Subtract $y$ from the result. What is the result?

Write an algebraic equation for the given statement using numbers, literals and arithmetic operators:

Twice the product of $p$ and $q$ divided by their sum is equal to $r$ .

Write an algebraic equation for the given statement using numbers, literals and arithmetic operators:

Six times number is not less than the other number.

Write an algebraic equation for the given statement using numbers, literals and arithmetic operators:

Since eight times $p$ equals thirty two, therefore $p$ is equal to four.